Can someone help me convert this (f(x)=9.75e^-0.43x) into a logarithmic function? Please.
Suppp.
.... >.>
Yeah bro what's up. lol
I'm not a bro but the question is what's up there. See what I did there? lol.
log each side ...
This what I have so far: y=9.75e^(-0.43x) 4/9.75= e^(-0.43x) In the example I have it says something about IN and I have no clue what that is.
LN, is an undergradute notation for a natural logarithm, in upper classes its just LOG, which i admit can be confusing
y=9.75e^(-0.43x) ln(y) = ln(9.75e^(-0.43x)) ln(y) = ln(9.75) + ln(e^(-0.43x)) ln(y) = ln(9.75) -0.43x ln(e) ln(y) = ln(9.75) -0.43x ln(y)/ln(9.75) = -0.43x
Thank you so much.
yep ... good luck ;)
@amistre64 check out this law of logarithms: \[\ln(a) - \ln(b) =\ln( \frac{ a}{ b })\]
yes, and ln(ab) = ln(a) + ln(b) ...
...and it looks like a divided instead of subtracting; i blame the ascii :)
ln(y) = ln(9.75) -0.43x ln(y) - ln(9.75) = -0.43x ln(9.75) - ln(y) = 0.43x
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